The weight ofcans of Salmon is normally distributedwith mean5.58and the standard deviation is 0.563.We draw a random sample of n= 33 cans.What is the sample Error?

The weigh of cans of salmon is randomly distributed with mean =10 and standard deviation =1.023.sample size is 79.What is the z-value if we want to have the sample mean =13

The weigh of cans of salmon is randomly distributed with mean =6.05 and standard deviation =.18.Thesample size is 36.What is the probability that themeanweight of the sample is less than 5.97?

The weigh of cans of salmon is randomly distributed with mean =6.05 and standard deviation =.18.Thesample size is 36.What is the probability that themeanweight of the sample is more than 6.02?

The weigh of cans of salmon is randomly distributed with mean =6.05 and standard deviation =.18.Thesample size is 36.What is the probability that themeanweight of the sample is between 5.99and 6.07?

The weigh of cans of salmon is randomly distributed with mean =7 and standard deviation =0.831.Thesample size is 28.Find theXbarvalue so that only 5% of the mean weight could be more than thisXbarvalue (case 4).